Computing with groups and their character tables
type: Item
instance of: scholarly article
title: Computing with groups and their character tables
zbMATH Open document ID: 0722.20024
DOI: 10.1016/0378-4371(82)90339-9
author: Joachim Neubüser
published in: Physica A
publication date: 1982-01-01T00:00:00Z
Mathematics Subject Classification ID: 20F05
Mathematics Subject Classification ID: 20C15
Mathematics Subject Classification ID: 20-04
Mathematics Subject Classification ID: 20C40
zbMATH DE Number: 4190021
zbMATH Keywords: survey
zbMATH Keywords: programs
zbMATH Keywords: computations
zbMATH Keywords: finitely generated groups
zbMATH Keywords: representations
describes a project that uses: CAMAC
describes a project that uses: Cayley
MaRDI profile type: Publication
full work available at URL: 0378-4371(82)90339-9
OpenAlex ID: W2044254371
cites work: Computational group theory in crystal physics: A review
cites work: Computers in group theory
cites work: Q5584592
cites work: Slow steady motion of a viscous incompressible fluid through rotating tapered annulus
cites work: Endliche Gruppen I
cites work: Q5513066
cites work: Q3877854
cites work: Q4103728
cites work: Q4179013
cites work: Q4193604
cites work: Implementation and Analysis of the Todd-Coxeter Algorithm
cites work: Q4190797
cites work: Determining Subgroups of a Given Finite Index in a Finitely Presented Group
cites work: Q4776058
cites work: Q4149610
cites work: An algorithm for determining defining relations of a subgroup
cites work: A note on the Todd-Coxeter coset enumeration algorithm
cites work: The last of the Fibonacci groups
cites work: Q3903159
cites work: Q3869534
cites work: Q3903161
cites work: Q3871077
cites work: An Algorithm for Finding the Blocks of a Permutation Group
cites work: Q5666716
cites work: On an Algorithm for Finding a Base and a Strong Generating Set for a Group Given by Generating Permutations
cites work: Q3894095
cites work: Q3895641
cites work: Q3895642
cites work: Construction of defining relators for finite groups
cites work: Q5666732
cites work: Q5654212
cites work: Perfect groups of order less than 104
cites work: High speed computation of group characters
cites work: Q3894094
cites work: Q4056172
cites work: Q3903158
cites work: Q3870312
cites work: Q3894100
cites work: Q3963215
cites work: Invariants of finite groups and their applications to combinatorics
cites work: Irreducible representations of finite groups
cites work: Q5581707
cites work: Q3952057
description: scientific article; zbMATH DE number 4190021